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Welcome to the C++ Rubik's Cube Solver project, a powerful and efficient solution to conquer the classic Rubik's Cube puzzle. This open-source C++ project provides a user-friendly interface and robust solving algorithms, making it the perfect tool for both beginners and experienced cubers.
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Welcome to the Rubik's Cube Solver project! This solver is designed to tackle one of the world's most iconic puzzles, the Rubik's Cube, using Richard Korf's Iterative Deepening A* (IDA*) algorithm. Whether you're a seasoned cube enthusiast or a beginner, this tool will help you conquer the challenge and unravel the mysteries of the cube.
The Rubik's Cube has captivated minds for decades with its mesmerizing complexity. Solving it can be a daunting task, especially for more intricate cube configurations. Our project aims to simplify this process by harnessing the power of Richard Korf's IDA* algorithm, renowned for its efficiency in solving puzzles with vast state spaces.
IDA Algorithm*: Our solver is built around Korf's IDA* algorithm, a memory-efficient and effective method for finding optimal solutions to the Rubik's Cube.
Interactive Interface: Enjoy a user-friendly command-line interface that allows easy input and manipulation of your Rubik's Cube configuration.
Customizable: Tailor the solving process to your needs by configuring various parameters, including the maximum depth limit and heuristic functions.
Optimal Solutions: Rest assured that our solver will find the optimal solution for your Rubik's Cube, minimizing the number of moves required.
Step-by-Step Visualization: Visualize the solution step by step, gaining a deeper understanding of the solving process.
To get started with the Rubik's Cube Solver, follow these simple steps:
Clone the Repository:
git clone https://github.com/iSparshP/Rubiks-Cube-Solver.git
Build the Project:
Run the Solver:
Enjoy Solving!:
The Rubik's Cube Solver utilizes Richard Korf's Iterative Deepening A* (IDA*) algorithm to find the optimal solution for the Rubik's Cube. IDA* is a memory-efficient and effective method for solving puzzles with vast state spaces. It combines depth-first search with heuristic evaluation to efficiently explore the solution space and find the shortest path to the goal state.
Contributions to the Rubik's Cube Solver project are welcome! If you have any ideas, suggestions, or bug reports, please open an issue or submit a pull request. We appreciate your contributions and strive to make this project as robust and user-friendly as possible.
This project is licensed under the MIT License. See the LICENSE file for more details.